Skip to content
Marlbridge

Practice Questions

OCR GCSE Physics A: Work done, stored energy and power from forces (J249) – Practice Questions

Original practice questions with worked answers on work done, stored energy and power from forces for OCR GCSE Physics A (J249), P2.2m to P2.2o.

Subject
Physics
Level
GCSE
Topic
Work done, stored energy and power from forces
Updated

Aligned to OCR GCSE Physics (J249), Version 5.0 (July 2026), for first assessment in 2018. Official specification .

Syllabus page (what it covers and how it is assessed): OCR GCSE Physics.

Syllabus points this page covers

J249

  • P2.2 Newton's laws

Found an error? Report a correction.

Need help with this topic? Request a free trial class for GCSE Physics (J249).

These are original questions written for Marlbridge, for revision and practice on this content. They are not reproduced past-paper questions, and they do not replicate the exam’s exact structure, question count or mark tariffs – examination boards hold copyright in their own papers. Use these alongside the official past papers from your board or school.

These questions are aligned to the OCR GCSE (9-1) Gateway Science Physics A specification (J249), Version 5.0, July 2026, first assessment in 2018. They cover statements P2.2m, P2.2n and P2.2o, which are assessed in both tiers. Where a question needs g, use 10 N/kg.

Links: OCR GCSE Physics hub, printable checklist, study guide, revision notes, OCR GCSE Physics forces practice and the free 10-minute diagnostics.

Questions

1. State the equation that links work done, force and distance, and state what one newton-metre is equal to. [2]

2. A student drags a suitcase with a steady horizontal force of 32 N for 14 m along a corridor. Calculate the work done. [2]

3. A tractor pulls a log along the ground. The tractor does 21,000 J of work and the log moves 35 m along the line of the pulling force. Calculate the force. [3]

4. A skier is pulled up a gentle slope by a tow rope. The rope pulls with a force of 120 N along the slope and does 9.0 kJ of work. Calculate the distance the skier moves. [3]

5. A person pushes a loaded trolley across a car park at constant speed. The push is 30 N and the trolley moves 20 m. (a) Calculate the work done by the person. [2] (b) Describe the energy transfer. [2]

6. A builder lifts a bag of cement of mass 8.5 kg vertically through 2.4 m at a steady speed. (a) Calculate the force needed. [1] (b) Calculate the work done. [1] (c) State the gain in gravitational potential energy, and explain why it has this value. [2]

7. A cyclist and bicycle have a total mass of 80 kg and travel at 6.0 m/s. The cyclist brakes and stops. The braking force is a constant 240 N. (a) Calculate the kinetic energy at the start. [2] (b) Calculate the distance travelled while braking. [2]

8. A waiter carries a tray at constant height and constant speed across a restaurant. Explain why the upward force from the waiter’s hand does no work on the tray. [3]

9. Power is the rate at which energy is transferred. (a) Write down the equation for power in terms of work done and time. [1] (b) A hoist lifts a crate of mass 120 kg through 5.0 m in 8.0 s. Calculate the power of the hoist. [4]

10. Two students, A and B, run up the same staircase, which has a vertical height of 4.0 m. Student A has mass 60 kg and takes 12 s. Student B has mass 75 kg and takes 18 s. (a) Calculate the power of each student, to 3 significant figures. [4] (b) Student B says: “I did more work, so I have more power.” Evaluate this statement. [2]

11. A winch pulls a boat of mass 400 kg up a slipway. The pulling force is 1,500 N, along the slope, and the boat moves 9.0 m along the slope in 15 s. The boat rises by a vertical height of 3.0 m. (a) Calculate the work done by the winch. [2] (b) Calculate the gain in gravitational potential energy of the boat. [2] (c) Calculate how much of the work is not stored as gravitational potential energy, and state where it goes. [2] (d) Calculate the power of the winch. [2]

12. A car of mass 900 kg travels at 12 m/s and brakes to a stop in 4.0 s. The brakes provide a constant resistive force of 2,700 N. (a) Calculate the kinetic energy of the car before braking. [2] (b) Calculate the braking distance. [2] (c) Calculate the average power at which energy is transferred while braking. [2]

Answers

1. Work done = force × distance moved along the line of action of the force [1]. 1 N m = 1 J [1] [2] Examiner insight: An answer that says “force × distance” without the phrase about the line of action can still show the idea, but linking the equation to the correct direction of movement makes the answer more secure.

2. W = F × s = 32 × 14 [1]. 448 J [1] [2] Examiner insight: A correct number with no unit, or with N m written where J is expected, is the commonest way to drop a mark on a short calculation.

3. F = W ÷ s [1]. = 21,000 ÷ 35 [1]. 600 N [1] [3] Examiner insight: Rearranging first, then substituting, shows your method clearly even if the arithmetic slips.

4. 9.0 kJ = 9,000 J [1]. s = W ÷ F = 9,000 ÷ 120 [1]. 75 m [1] [3] Examiner insight: Converting kJ to J in your working is the step most often missed; writing it on its own line helps you notice.

5. (a) W = F × s = 30 × 20 [1]. 600 J [1] (b) The trolley moves at constant speed, so its kinetic energy does not change [1]. The 600 J is transferred to thermal energy stores of the wheels, the ground and the surroundings (they warm up) [1] [4] Examiner insight: For “describe the energy transfer”, name the store that gains energy; saying only that energy is “used up” or “lost” does not describe a transfer.

6. (a) At steady speed, force = weight = 8.5 × 10 = 85 N [1] (b) W = 85 × 2.4 = 204 J [1] (c) GPE gain = 204 J [1], because the work done by the lifting force at steady speed is all stored in the gravitational potential energy store (m × g × h = 8.5 × 10 × 2.4 = 204 J) [1] [4] Examiner insight: A statement that the energy is “equal” needs a reason; link the lifting force to the weight rather than just repeating the number.

7. (a) KE = ½ × m × v² = 0.5 × 80 × 6.0² [1]. 1,440 J [1] (b) The braking work removes all the kinetic energy, so s = W ÷ F = 1,440 ÷ 240 [1]. 6.0 m [1] [4] Examiner insight: Squaring only the speed, not the whole product, is the usual slip; write v² as 36 before multiplying.

8. The force from the hand is upwards [1]. The tray moves horizontally, which is at right angles to the force [1]. Nothing moves along the direction of the force, so work done = force × 0 = 0 [1] [3] Examiner insight: Say the movement is at right angles to the force; “nothing is lifted” or “the waiter is not tired” does not explain the physics.

9. (a) Power = work done ÷ time [1] (b) Weight = 120 × 10 = 1,200 N [1]. Work = 1,200 × 5.0 = 6,000 J [1]. P = 6,000 ÷ 8.0 [1]. 750 W [1] [5] Examiner insight: A mass in kg is not a force; turning it into a weight in newtons is the step that links the question to the equation.

10. (a) A: work = 60 × 10 × 4.0 = 2,400 J [1]; P = 2,400 ÷ 12 = 200 W [1]. B: work = 75 × 10 × 4.0 = 3,000 J [1]; P = 3,000 ÷ 18 = 167 W [1] (b) The statement is not correct [1]. Power depends on the work and the time. B did more work but took longer, so A (200 W) has the greater power [1] [6] Examiner insight: An evaluation needs a judgement and a reason supported by your numbers; “B did more work” alone only repeats the claim.

11. (a) W = F × s = 1,500 × 9.0 [1]. 13,500 J [1] (b) GPE = m × g × h = 400 × 10 × 3.0 [1]. 12,000 J [1] (c) 13,500 − 12,000 = 1,500 J [1]. It is transferred to thermal energy stores (friction between boat and slipway, and in the winch) [1] (d) P = W ÷ t = 13,500 ÷ 15 [1]. 900 W [1] [8] Examiner insight: Using the vertical height for GPE and the distance along the slope for work done is the key choice here; mixing them gives a different, wrong comparison.

12. (a) KE = 0.5 × 900 × 12² [1]. 64,800 J [1] (b) s = W ÷ F = 64,800 ÷ 2,700 [1]. 24 m [1] (c) P = W ÷ t = 64,800 ÷ 4.0 [1]. 16,200 W (16.2 kW) [1] [6] Examiner insight: Use the time given in the question, and check that your answer is in watts; mistakes in part (c) often come from dividing by the distance instead of the time.

Where marks are usually lost

  • Leaving out units, or using N, N m or W when J is needed.
  • Not converting kJ to J before substituting.
  • Using mass as a force without multiplying by g.
  • Using the slope length where the vertical height is needed, and the other way round.
  • Writing that energy is “lost” or “used up” when the answer needs a transfer to thermal stores.
  • Treating power as energy, or not linking it to time.
  • Not explaining the right angle between force and movement when asked why no work is done.
  • Carrying rounded values into later steps and ending with a different third significant figure.

Next steps

Official syllabus

OCR, GCSE (9-1) Gateway Science Physics A (J249) specification, Version 5.0, July 2026, first assessment in 2018. Statements P2.2m, P2.2n and P2.2o.

Get free revision emails (optional)

Occasional emails with practice questions, worked explanations and links to free resources for the qualification and subjects you choose. No spam, and you can unsubscribe from any email. The free tools on this site never need an email.

Subjects (optional, up to 6)

Choose a qualification to see its subjects.

Related resources

Related articles

Studying this with a teacher

Working through Physics GCSE?

This page is free and stays free. If you would rather be taught it, Marlbridge runs Physics classes one-to-one, online in your own time zone. One-to-one only for this course: Rs 6,000 per class in Pakistan, with other currencies on the fees page. The first trial class is free. WhatsApp replies within an hour (8am–11pm Pakistan time, every day); email the same day.

OCR Physics teachers at Marlbridge